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Найдено 9 публикаций
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Статья
Leonov G. A., Tatyana A. Alexeeva, Kuznetsov N. V. Entropy. 2015. Vol. 17. No. 7. P. 5101-5116.

In applied investigations, the invariance of the Lyapunov dimension under a diffeomorphism is often used. However, in the case of irregular linearization, this fact was not strictly considered in the classical works. In the present work, the invariance of the Lyapunov dimension under diffeomorphism is demonstrated in the general case. This fact is used to obtain the analytic exact upper bound of the Lyapunov dimension of an attractor of the Shimizu–Morioka system.

Добавлено: 20 сентября 2015
Статья
Popkov Y., Dubnov Y. A., Volkovich Z. et al. Entropy. 2017. Vol. 19(4). No. 178. P. 1-14.

A proposal for a new method of classification of objects of various nature, named “2”-soft classification, which allows for referring objects to one of two types with optimal entropy probability for available collection of learning data with consideration of additive errors therein. A decision rule of randomized parameters and probability density function (PDF) is formed, which is determined by the solution of the problem of the functional entropy linear programming. A procedure for “2”-soft classification is developed, consisting of the computer simulation of the randomized decision rule with optimal entropy PDF parameters. Examples are provided.

Добавлено: 26 мая 2017
Статья
Popkov Y. Entropy. 2012. No. 14. P. 924-944.

научная статья

Добавлено: 14 ноября 2013
Статья
Koltsov S., Ignatenko V., Koltsova O. Entropy. 2019. Vol. 21. No. 7. P. 1-29.
Добавлено: 5 июля 2019
Статья
Elena R. Loubenets, Khrennikov A. Y. Entropy. 2018. Vol. 20. No. 11. P. 829-1-829-15.
Добавлено: 26 октября 2018
Статья
Popkov Y., Попков А. Entropy. 2013.

научная статья

Добавлено: 14 ноября 2013
Статья
Elena R. Loubenets. Entropy. 2018. Vol. 20. No. 4. P. 217-1-217-13.
Добавлено: 23 марта 2018
Статья
Popkov Y., Попков А. Entropy. 2013.

научная статья

Добавлено: 14 ноября 2013
Статья
Bakhchina A. V., Arutyunova K., Sozinov A. A. et al. Entropy. 2018. Vol. 20. No. 6. P. 1-22.
Добавлено: 15 октября 2018